Class 9,Mathematics, Introduction to Euclid’s Geometry (Introduction to Euclid’s Geometry)

1. There will be total 20 MCQ in this test.
2. Please keep a pen and paper ready for rough work but keep your books away.
3. The test will consist of only objective type multiple choice questions requiring students to mouse-click their correct choice of the options against the related question number.
4. No negative marking for incorrect choice.
5. Please click on “Finish the Test” when you want to exit.
6. All the best – Happy Studying

1. A circle can be drawn with any ……… and any radius.

Point

Coordinate

Centre

X- axis

Question 1 of 20

2. Theorems are statements which are proved using definitions, _________, previously proved statements and deductive reasoning.

Definitions

Axioms

Theorems

Statements

Question 2 of 20

3. Which among these is the relation between whole and the part?

W < P

W > P

W = P

None of these

Question 3 of 20

4. Axiom or pastulates are

Conclusions

Reasons

Assumptions

Questions

Question 4 of 20

5. The number of line segments determined by three collinear points is:

Two

Only one

Four

Three

Question 5 of 20

6. The edges of a surface are.

Lines

Points

Rays

Planes

Question 6 of 20

7. Maximum numbers of points that can lie on a line are:

Innumerable

Two

One

Three

Question 7 of 20

8. 'Lines are parallel if they do not intersect' - is stated in the form of:

A postulate

An axiom

A definition

A proof

Question 8 of 20

9. The things which are double of same things are:

halves of same thing

double of the same thing

Equal

Unequal

Question 9 of 20

10. If B lies on line AC and points A, B and C are distinct such that, AB + BC = AC, then

AB < AC

AB > AC

AB = AC

None of these

Question 10 of 20

11. How many points can be common in two distinct straight lines?

one

two

three

None

Question 11 of 20

12. Maximum number of lines that can pass through a single point are

three

one

infinite

two

Question 12 of 20

13. A pyramid is a solid figure, the base of which is.

Only a rectangle

Only a square

Only a triangle

Any polygon

Question 13 of 20

14. If a > b and b > c, then,

a > c

a < c

a = c

None of these

Question 14 of 20

15. Can two intersecting lines be parallel to a common line?

sometimes

Maybe

Yes

No

Question 15 of 20

16. A proof is required for:

Definition

Postulate

Axiom

Theorem

Question 16 of 20

17. If a > b and b > c, then,

a = c

a < c

a > c

a ≤ c

Question 17 of 20

18. If the point P lies in between M and N and C is midpoint of MP then:

MP + CP = MN

MC + CN = MN

CP + CN = MN

MC + PN = MN

Question 18 of 20

19. The edges of a surface are

Plans

Lines

Points

Rays

Question 19 of 20

20. How many equilateral triangles can be drawn on a given line segment ?

1

2

3

None

Question 20 of 20

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